If `log_(3x) 45 = log_(4x) 40sqrt3` then find the characteristic of `x^3` to the base 7.

If log_(3x)45=log_(4x)40sqrt(3) then find the characteristic of x^(3) to the base 7.

If log_(2x)20sqrt(6)=log_(3x)90, then characteristic of log _(5)x^(3) is equal to

if log_(7)[log_(3)(log_(2)x)]=0 then find sqrt(x)

if log_(49)3 xx log_(9)7 xx log_(2)8 = x then find the value of (4x)/3

If log_(2) x xx log_(3) x = log_(2) x + log_(3) x , then find x .

If log_(2) x xx log_(3) x = log_(2) x + log_(3) x , then find x .

If log_(2) x xx log_(3) x = log_(2) x + log_(3) x , then find x .

If log_(2) x xx log_(3) x = log_(2) x + log_(3) x , then find x .

If x^((3)/(4)(log_(3)x)^(2)+log_(3)x-(5)/(4))=sqrt(3) then x has

If x = log_(3) 4 " and " y = log_(5) 3 , find the value of log_(3) 10 " and " log_(3) (1 . 2) in terms of x and y .